## Daily Reading

- Wednesday, April 8: Finish Jones 6B and start 6C
- Monday, April 6: Finish Jones 6A
- Friday, April 3:
- Wednesday, April 1: Finish Jones 5E, start Jones 6A.
- Monday, March 30: Read the rest of Jones 5D
- Friday, March 27: Read §3.4 in the notes (to come); compare Jones 5C.
- Wednesday, March 25: Reach §3.3 in the notes; compare Jones 4B-C.
- Monday, March 23: read §3.2 in the notes; compare Jones 4A.

## Course Goals

This is a second course in real analysis, further developing the concepts presented in MATH 310. Topics may include basic measure theory, the Lebesgue measure and Lebesgue’s theory of integration, normed linear spaces, and a rigorous treatment of limits and calculus in multidimensional spaces.

The course syllabus is available here.

## Course Notes

- Complete Notes
- Section 0: Motivation
- Section 1: Euclidean Space
- Section 2: Lebesgue Measure
- Section 3: Interesting Sets
- Section 4: Integration

## Homework

- Homework 1 due Wednesday, January 29
- Homework 2 due Friday, February 7
- Homework 3 due Friday, February 14
- Homework 4 due Friday, March 27
- Homework 5 due Friday, April 3
- Homework 6 due Friday, April 10

## Tests

- Test 1
- Test 2
- Final

## References

There is *no mandatory textbook* for this course. I will post complete lecture notes and homework assignments on this page, and you do not need to purchase a textbook.

The primary reference I will be using is *Lebesgue Integration on Euclidean Space* by Frank Jones. I will also refer to *Measure, Integral, and Probability* by Marek Capińsky and Ekkehard Kopp.